Search results for "model [interaction]"

showing 10 items of 1495 documents

Pseudodifferential operators of Beurling type and the wave front set

2008

AbstractWe investigate the action of pseudodifferential operators of Beurling type on the wave front sets. More precisely, we show that these operators are microlocal, that is, preserve or reduce wave front sets. Some consequences on micro-hypoellipticity are derived.

WavefrontPseudodifferential operatorsMathematics::Complex VariablesMathematics::Operator AlgebrasApplied MathematicsMathematical analysisWave front setMicrolocal analysisMathematics::Analysis of PDEsPseudodifferential operatorWave front setType (model theory)Mathematics::Spectral TheoryAction (physics)Set (abstract data type)UltradistributionNonlinear Sciences::Pattern Formation and SolitonsAnalysisMathematicsFront (military)Journal of Mathematical Analysis and Applications
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Irreducible components of Hurwitz spaces of coverings with two special fibers

2013

In this paper we prove new results of irreducibility for Hurwitz spaces of coverings whose monodromy group is a Weyl group of type B_d and whose local monodromies are all reflections except two.

Weyl groupPure mathematicsHurwitz quaternionGroup (mathematics)General MathematicsType (model theory)Hurwitz spaces special fibers branched coverings Weyl group of type B_d monodromy braid moves.symbols.namesakeMathematics::Algebraic GeometryMonodromyHurwitz's automorphisms theoremsymbolsIrreducibilitySettore MAT/03 - GeometriaMathematics::Representation TheoryMathematics
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Vacuum type I spacetimes and aligned Papapetrou fields: symmetries

2003

We analyze type I vacuum solutions admitting an isometry whose Killing 2--form is aligned with a principal bivector of the Weyl tensor, and we show that these solutions belong to a family of type I metrics which admit a group $G_3$ of isometries. We give a classification of this family and we study the Bianchi type for each class. The classes compatible with an aligned Killing 2--form are also determined. The Szekeres-Brans theorem is extended to non vacuum spacetimes with vanishing Cotton tensor.

Weyl tensorPhysicsClass (set theory)Physics and Astronomy (miscellaneous)Group (mathematics)Cotton tensorFOS: Physical sciencesGeneral Relativity and Quantum Cosmology (gr-qc)Type (model theory)General Relativity and Quantum Cosmologysymbols.namesakeGeneral Relativity and Quantum CosmologyHomogeneous spaceIsometrysymbolsMathematics::Differential GeometryBivectorMathematical physics
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On the algebraic types of the Bel–Robinson tensor

2008

The Bel-Robinson tensor is analyzed as a linear map on the space of the traceless symmetric tensors. This study leads to an algebraic classification that refines the usual Petrov-Bel classification of the Weyl tensor. The new classes correspond to degenerate type I space-times which have already been introduced in literature from another point of view. The Petrov-Bel types and the additional ones are intrinsically characterized in terms of the sole Bel-Robinson tensor, and an algorithm is proposed that enables the different classes to be distinguished. Results are presented that solve the problem of obtaining the Weyl tensor from the Bel-Robinson tensor in regular cases.

Weyl tensorPhysicsPure mathematicsPhysics and Astronomy (miscellaneous)Degenerate energy levelsFOS: Physical sciencesGeneral Relativity and Quantum Cosmology (gr-qc)Type (model theory)Space (mathematics)General Relativity and Quantum CosmologyLinear mapGeneral Relativity and Quantum Cosmologysymbols.namesakeAlgebraic data typesymbolsTensorAlgebraic numberGeneral Relativity and Gravitation
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Tensor products, multiplications and Weyl’s theorem

2005

Tensor productsZ=T 1⊗T 2 and multiplicationsZ=L T 1 R T 2 do not inherit Weyl’s theorem from Weyl’s theorem forT 1 andT 2. Also, Weyl’s theorem does not transfer fromZ toZ*. We prove that ifT i,i=1, 2, has SVEP (=the single-valued extension property) at points in the complement of the Weyl spectrumσ w(Ti) ofT i, and if the operatorsT i are Kato type at the isolated points ofσ(Ti), thenZ andZ* satisfy Weyl’s theorem.

Weyl tensorPure mathematicsComplement (group theory)General MathematicsExtension (predicate logic)Mathematics::Spectral TheoryType (model theory)symbols.namesakeTransfer (group theory)Tensor productTensor (intrinsic definition)symbolsWeyl transformationMathematics::Representation TheoryMathematicsRendiconti del Circolo Matematico di Palermo
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Verification of Numerical Weather Prediction Model Results for Energy Applications in Latvia

2014

Abstract Wind power forecasting greatly relies on wind speed forecasts. Numerical Weather Prediction (NWP) models are a reliable source of meteorological forecasts and they can also be used in wind resource assessment. In this work we carry out the verification of wind speed results from the NWP model Weather Research and Forecast (WRF), grid resolution - 3 km. Results from 172 model runs in May and November 2013 are compared with meteorological observations in 24 stations in Latvia. The model usually predicts wind speed values that are larger than the observed and the diurnal cycle has a large impact on verification results. Verification results obtained by interpolating model results betw…

Wind powerMeteorologybusiness.industryVerificationWind power forecastingWind directionNumerical weather predictionWind speedModel output statisticsEnergy(all)Weather Research and Forecasting ModelNumerical Weather PredictionWRF.Wind resource assessmentEnvironmental sciencebusinessWind energyEnergy Procedia
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Brief Review of the Effects of Pressure on Wolframite-Type Oxides

2018

In this article we review the advances that have been made on the understanding of the high-pressure structural, vibrational, and electronic properties of wolframite-type oxides since the first works in the early 1990s. Mainly tungstates, which are the best known wolframites, but also tantalates and niobates, with an isomorphic ambient-pressure wolframite structure, have been included in this review. Apart from estimating the bulk moduli of all known wolframites; the cation-oxygen bond distances and their change with pressure have been correlated with their compressibility. The composition variations of all wolframites have been employed to understand their different structural phase transi…

WolframitePhase transitionMaterials scienceCondensed matter physicsPhononHigh pressureengineeringCrystal structurecondensed_matter_physicsengineering.materialType (model theory)Electronic band structure
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A Brief Review of the Effects of Pressure on Wolframite-Type Oxides

2018

In this article, we review the advances that have been made on the understanding of the high-pressure (HP) structural, vibrational, and electronic properties of wolframite-type oxides since the first works in the early 1990s. Mainly tungstates, which are the best known wolframites, but also tantalates and niobates, with an isomorphic ambient-pressure wolframite structure, have been included in this review. Apart from estimating the bulk moduli of all known wolframites, the cation–oxygen bond distances and their change with pressure have been correlated with their compressibility. The composition variations of all wolframites have been employed to understand their different structural phase …

WolframitePhase transitioncrystal structureMaterials sciencePhononGeneral Chemical Engineeringband structurephonons02 engineering and technologyengineering.materialType (model theory)01 natural scienceswolframiteInorganic Chemistrysymbols.namesake0103 physical scienceslcsh:QD901-999General Materials Science010306 general physicsElectronic band structureCiència dels materials021001 nanoscience & nanotechnologyCondensed Matter Physicsphase transitionshigh pressureChemical physicsHigh pressureengineeringCompressibilitysymbolsCristallslcsh:Crystallography0210 nano-technologyRaman spectroscopyCrystals
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Magnetic Ion Exchange Interactions in NiO—MgO Solid Solutions

2006

In this work, a review of recent experimental data and their interpretation for NicMg1−c O solid solutions is given. In particular, the influence of exchange interactions between Ni2+ ions on the structural, optical, magnetic, and vibrational properties is discussed.

Work (thermodynamics)Materials scienceSolid-state physicsIon exchangeChemistryInorganic chemistryNon-blocking I/OGeneral MedicineCondensed Matter PhysicsElectronic Optical and Magnetic MaterialsInterpretation (model theory)IonChemical physicsSolid solutionChemInform
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Why mammalian wound-healing researchers may wish to turn to Drosophila as a model.

2014

Wound healing is an essential and complex biological process that allows tissue continuity and functioning to be restored after injury. Understanding the molecular and cellular mechanisms underlying wound repair is essential to develop new therapies that could be useful not only to accelerate the normal healing process but also to treat healing pathologies that appear as a consequence of improper wound resolution. Numerous models have been developed to study wound healing both in vitro and in vivo. In vitro models have been useful to study some steps of epithelial repair. However, the development of effective treatments for wound healing is still required, and this could mainly be achieved …

Wound HealingBiomedical Researchbiologyved/biologyDrug screensved/biology.organism_classification_rank.speciesContext (language use)DermatologyAnatomybiology.organism_classificationBiochemistryHuman healthModels AnimalAnimalsIdentification (biology)DrosophilaGenetic TestingModel organismWound healingMolecular BiologyDrosophilaNeuroscienceOrganismSignal TransductionExperimental dermatology
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